Examples of using Standard deviations in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
More than 3 standard deviations.
Standard deviations below the mean.
It's 1.9 standard deviations.
Standard deviations below the mean.
So this is 2.58 standard deviations.
Two standard deviations below the mean-- subtract 1.1 again-- would be 7.3.
And we are 2.35 standard deviations away.
You could have different means and different standard deviations.
This is two standard deviations below.
Is right over there, and that is 1.96 standard deviations.
This is two standard deviations above.
So this critical Z value right here is 1.96 standard deviations.
We were 2.5 standard deviations below the mean.
But we want that in terms of standard deviations.
So how many standard deviations do we have to go in each direction?
So this is equal to-- this right here is equal to 2.14 standard deviations.
This is how many standard deviations we are above the mean.
Then you have the results that are less than three standard deviations below the mean.
We went one standard deviations, two standard deviations.
Or another way to view it is, this distance right here is going to be 1.65 standard deviations.
And the result we got was 3 standard deviations below the mean.
So how many standard deviations is 12 if you look at this distribution right over here?
The results can be evaluated statistically using expected means, standard deviations, and yields.
This tells me how many standard deviations is minus 20 away from the mean.
And we always have to put a little confidence there, because remember, we didn't actually know the population standard deviations, or the population variances.
And if we were to go three standard deviations we would add 1.1 again.
So if the standard deviations go down here, then when we count the standard deviations, when we do the plus or minus on the range, this value will go down and will narrow our range.
We're just figuring how many standard deviations above the mean we are.
So this is 1.8 standard deviations up here, then this is our mean right over here.
So we're 2.2 above the mean, and if we want that in terms of standard deviations, we just divide by our standard deviation.